1. The problem is to create a truth table for the logical expression $p \lor q$, where $\lor$ represents the logical OR operation. 2. The OR operation $p \lor q$ is true if at least one of $p$ or $q$ is true, and false only if both $p$ and $q$ are false. 3. We list all possible truth values for $p$ and $q$ (True or False) and then determine $p \lor q$ for each case: | $p$ | $q$ | $p \lor q$ | |-----|-----|------------| | T | T | T | | T | F | T | | F | T | T | | F | F | F | 4. Explanation: When either $p$ or $q$ is true, the OR operation results in true. Only when both are false does it result in false. Final answer: The truth table above shows all possible values of $p \lor q$.